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For an expansion

Although the Sclirodinger equation associated witii the A + BC reactive collision has the same fonn as for the nonreactive scattering problem that we considered previously, it cannot he. solved by the coupled-channel expansion used then, as the reagent vibrational basis functions caimot directly describe the product region (for an expansion in a finite number of tenns). So instead we need to use alternative schemes of which there are many. [Pg.975]

Differential expansion between the shell and the tubes can develop because of differences in length caused by thermal expansion. Various types of expansion joints are used to ehminate excessive stresses caused by expansion. The need for an expansion joint is a function of both the amount of differential expansion and the cycling conditions to be expected during operation. A number of types of expansion joints are available (Fig. 11-37). [Pg.1068]

Work that could be obtained in turbine is small, and iturbine is substituted for an expansion valve. For the reasons of proper compressor function, wet compression is substituted for an compression of dry vapor. [Pg.1107]

The Joule-Kelvin effect may also be calculated from van der Waals equation. For an expansion from i to r2 at constant temperature, let the change of intrinsic energy be 112 — iii = Amt. [Pg.225]

This article provides information from a report from APME, which shows that recycling and recovery rates have declined since the early 1990 s. The report calls for an expansion in incineration - but not recycling - capacity. Brief details are given. [Pg.76]

Obach et al. [27] proposed a model to predict human bioavailability from a retrospective study of in vitro metabolism and in vivo animal pharmacokinetic (PK) data. While their model yielded acceptable predictions (within a factor of 2) for an expansive group of compounds, it relied extensively on in vivo animal PK data for interspecies scaling in order to estimate human PK parameters. Animal data are more time-consuming and costly to obtain than are permeability and metabolic clearance data hence, this approach may be limited to the later stages of discovery support when the numbers of compounds being evaluated are fewer. [Pg.458]

That the losses for sudden expansion and sudden contraction are markedly different may surprise the reader. The reason is that the flow pattern for a sudden contraction is different from that for an expansion as shown in Figure 2.4. [Pg.83]

As we noticed in Table 5.1, AC/ = 0 both for the free expansion and for the reversible expansion of an ideal gas. We used an ideal gas as a convenient example because we could calculate easily the heat and work exchanged. Actually, for any gas, AC/has the same value for a free and a reversible expansion between the corresponding initial and final states. Furthermore, AC/ for a compression is equal in magnitude and opposite in sign to AC/ for an expansion no indication occurs from the first law of which process is the spontaneous one. [Pg.111]

QTST was applied to symmetric and asymmetric Eckart barriers in Ref 266. Variational QTST was tested on the asymmetric Eckart barrier in Ref 267. QTST is derived by rewriting the potential as a sum of a parabolic barrier term and a nonlinearity, as in Eq. 22. Therefore, it is a leading term for an expansion of the... [Pg.31]

The time-of-flight mass spectrum recorded for an expansion of fluorobenzene (FB) with deuterated methanol presents mass peaks corresponding to deuterated anisole+—evidence of an intracluster nucleophilic substitution reaction. In the clusters, the two decay channels of FB(CD3OD) are ... [Pg.135]

A weakness of these methods lies in the limited number of zeroth-order states that are used for an expansion of the first-order perturbed wave function. In particular, it has been demonstrated that probabilities of spin-forbidden radiative transitions converge slowly with the length of the perturbation expansion.92... [Pg.166]

The direct application of Eqs. (7.25) through (7.27) presumes the availabili of tables of data or an equivalent thermodynamic diagram for the fluid bei compressed. Where such information is not available, the generalized correlatio of Sec. 6.6 may be used in conjunction with Eqs. (6.62) and (6.63), exactly illustrated in Example 7.6 for an expansion process. [Pg.129]

Minerals are particularly challenging for modellers as they are often formed under conditions of high temperature and/or pressure and may contain several randomly-distributed cations and water. Nevertheless modelling solids at the temperatures and pressures found in the Earth s core and mantle and in the core of other planets is possible whereas it is not always possible to reproduce these conditions experimentally. Molecular dynamics is particularly suited to disordered systems and high temperature simulations and the advances in computer hardware offer an opportunity for an expansion in modelling of minerals. [Pg.140]

The minus signs in these equations are made necessary by the sigir convention adopted for work. When the piston moves into the cylinder so as to compress the fluid, the applied force and its displacement are in the same direction the work is therefore positive. The nrinus sign is required because the volume chairge is iregative. For an expansion process, the applied force... [Pg.8]

Thrust blocks are also necessary when two intercepts enter a trench close together, or at opposite sides of the trench a few feet apart. Standard design calls for an expansion joint in the brickwork not closer than 2 ft. or further... [Pg.247]


See other pages where For an expansion is mentioned: [Pg.909]    [Pg.338]    [Pg.47]    [Pg.62]    [Pg.93]    [Pg.20]    [Pg.343]    [Pg.330]    [Pg.146]    [Pg.89]    [Pg.232]    [Pg.346]    [Pg.450]    [Pg.6]    [Pg.37]    [Pg.60]    [Pg.81]    [Pg.30]    [Pg.216]    [Pg.25]    [Pg.834]    [Pg.478]    [Pg.106]    [Pg.121]    [Pg.69]    [Pg.2879]    [Pg.242]    [Pg.243]    [Pg.150]    [Pg.492]   
See also in sourсe #XX -- [ Pg.122 ]

See also in sourсe #XX -- [ Pg.122 ]




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Expansions for

Methods using a series expansion as an approximation for the exponential integral

Reciprocal space expansions for an isolated chain

Sonic flow for an isentropic expansion

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